# datatype:
# - {name: bin_center, datatype: float64, description: 'Absolute-magnitude bin centre [mag (M - 5 log10 h)]'}
# - {name: phi, datatype: float64, description: 'Luminosity function, central estimate [h3 Mpc-3 mag-1]'}
# - {name: phi_p16, datatype: float64, description: 'Luminosity function, 16th percentile / lower error bound [h3 Mpc-3 mag-1]'}
# - {name: phi_p84, datatype: float64, description: 'Luminosity function, 84th percentile / upper error bound [h3 Mpc-3 mag-1]'}
# - {name: log_phi, datatype: float64, description: 'log10 of phi, as digitized [log10(h3 Mpc-3 mag-1)]'}
# - {name: log_phi_p16, datatype: float64, description: 'log10 of phi_p16, as digitized [log10(h3 Mpc-3 mag-1)]'}
# - {name: log_phi_p84, datatype: float64, description: 'log10 of phi_p84, as digitized [log10(h3 Mpc-3 mag-1)]'}
#
# meta:
# - source: Ramos B. H. F., et al., 2011, AJ, 142, 41 (2011AJ....142...41R)
# - band: i
# - redshift_slice: {z_lo: 0.05, z_hi: 0.2, z_mid: 0.125}
# - units: {bin_center: mag (M - 5 log10 h), phi_*: h3 Mpc-3 mag-1,
#           log_phi_*: log10(h3 Mpc-3 mag-1)}
# - n_rows: 18
# - caveats: 'These are digitized reproductions read off a figure, NOT the authors' own tabulated data. Treat them as accurate to roughly the thickness of a plotted symbol. Cite the original paper, not this file. There is no bin_width column: the magnitude bin width is not recoverable from a digitized figure.'
#
# Read with:  pd.read_csv(path, comment='#')
bin_center,phi,phi_p16,phi_p84,log_phi,log_phi_p16,log_phi_p84
-21.28726287,0.004436687331,0.002876229454,0.005510315563,-2.352941176,-2.541176471,-2.258823529
-20.90785908,0.004683690999,0.003104856426,0.006140946221,-2.329411765,-2.507958478,-2.211764706
-20.50135501,0.007626985859,0.004338806101,0.01020524721,-2.117647059,-2.362629758,-1.991176471
-20.09485095,0.008051602999,0.005817091329,0.01134754623,-2.094117647,-2.235294118,-1.945098039
-19.68834688,0.01114445471,0.008973072494,0.01476106345,-1.952941176,-2.047058824,-1.830882353
-19.28184282,0.01241988707,0.008973072494,0.01719072202,-1.905882353,-2.047058824,-1.764705882
-18.90243902,0.01542535949,0.01388823507,0.02022471232,-1.811764706,-1.857352941,-1.694117647
-18.49593496,0.02022471232,0.01461187278,0.02379417154,-1.694117647,-1.835294118,-1.623529412
-18.11653117,0.02955209235,0.02135068262,0.03335672396,-1.529411765,-1.670588235,-1.476816609
-17.68292683,0.03293419547,0.02799360457,0.04090389886,-1.482352941,-1.552941176,-1.388235294
-17.30352304,0.04318114139,0.0387467512,0.04558516482,-1.364705882,-1.411764706,-1.341176471
-16.89701897,0.04318114139,0.03670336498,0.04558516482,-1.364705882,-1.435294118,-1.341176471
-16.49051491,0.04558516482,0.04062782091,0.04812302744,-1.341176471,-1.391176471,-1.317647059
-16.08401084,0.04090389886,0.04090389886,0.04812302744,-1.388235294,-1.388235294,-1.317647059
-15.67750678,0.04812302744,0.04318114139,0.05661625993,-1.317647059,-1.364705882,-1.247058824
-15.29810298,0.05080218047,0.04542081284,0.05661625993,-1.294117647,-1.342745098,-1.247058824
-14.89159892,0.05976825664,0.05308844442,0.06593524846,-1.223529412,-1.275,-1.180882353
-14.48509485,0.05661625993,0.04558516482,0.06352448845,-1.247058824,-1.341176471,-1.197058824
